Need help with this exercise in C# please!! Reject if you can't. Create the class SavingsAccount. Use the static read-write property AnnualInterestRate to store the annual interest rate for all account holders. Each object of the class contains a property SavingsBalance, indicating the amount the saver currently has on deposit. Provide method CalculateMonthlyInterest to calculate the monthly interest by multiplying the SavingsBalance by AnnualInterestRate divided by 12—this interest should be added to savings-Balance. Write an app to test class SavingsAccount. Create two savingsAccount objects, saver1 and saver2, with balances of $2000.00 and $3000.00, respectively. Set AnnualInterestRate to 4%, then calculate the monthly interest and display the new balances for both savers. Then set the AnnualInterestRate to 5%, calculate the next month’s interest and display the new balances for both savers. Output should look like the image below.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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Need help with this exercise in C# please!! Reject if you can't.
Create the class SavingsAccount. Use the static read-write property AnnualInterestRate to store the annual interest rate for all account holders. Each object of the class contains a property SavingsBalance, indicating the amount the saver currently has on deposit. Provide method CalculateMonthlyInterest to calculate the monthly interest by multiplying the SavingsBalance by AnnualInterestRate divided by 12—this interest should be added to savings-Balance. Write an app to test class SavingsAccount. Create two savingsAccount objects, saver1 and saver2, with balances of $2000.00 and $3000.00, respectively. Set AnnualInterestRate to 4%, then calculate the monthly interest and display the new balances for both savers. Then set the AnnualInterestRate to 5%, calculate the next month’s interest and display the new balances for both savers.

Output should look like the image below.

### Savings Balance Calculation

The following text details the savings balances for two different savers over time. The balances are shown after one year and then after an additional month for each saver.

#### After One Year:
- **Balance of saver1 after a year:** 2081.4830858395785
- **Balance of saver2 after a year:** 3122.2246287593684

#### After Next Month:
- **Balance of saver1 after next month:** 2090.155932030577
- **Balance of saver2 after next month:** 3135.2338980458658

The values represent the balances in the respective savings accounts, calculated presumably with interest over the specified periods. 

#### Analysis:
Understanding how savings grow over time with interest can be critical for financial planning. Here, saver1 and saver2 start with different initial balances and possibly different interest rates, leading to differing amounts at the end of the periods. By extending the calculation to the next month, we can observe how monthly compounding may affect the overall savings.

Such clear and detailed breakdowns can help individuals better manage their savings and understand the long-term benefits of interest accumulation.
Transcribed Image Text:### Savings Balance Calculation The following text details the savings balances for two different savers over time. The balances are shown after one year and then after an additional month for each saver. #### After One Year: - **Balance of saver1 after a year:** 2081.4830858395785 - **Balance of saver2 after a year:** 3122.2246287593684 #### After Next Month: - **Balance of saver1 after next month:** 2090.155932030577 - **Balance of saver2 after next month:** 3135.2338980458658 The values represent the balances in the respective savings accounts, calculated presumably with interest over the specified periods. #### Analysis: Understanding how savings grow over time with interest can be critical for financial planning. Here, saver1 and saver2 start with different initial balances and possibly different interest rates, leading to differing amounts at the end of the periods. By extending the calculation to the next month, we can observe how monthly compounding may affect the overall savings. Such clear and detailed breakdowns can help individuals better manage their savings and understand the long-term benefits of interest accumulation.
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